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Local equivalent constant representation of non-linear damping mechanismsRAKHEJA, S; SANKAR, S.Engineering computations. 1986, Vol 3, Num 1, pp 11-17, issn 0264-4401Article

An improved response spectrum method for calculating seismic design response. I, Classically damped structures = Amélioration de la méthode du spectre de réponse pour calculer la réponse sismique de dimensionnement. I, structures à amortissement classiqueSINGH, M. P; MALDONADO, G. O.Earthquake engineering & structural dynamics. 1991, Vol 20, Num 7, pp 621-635, issn 0098-8847, 15 p.Article

Saturation mechanism in clarinet-like instruments, the effect of the localised non-linear lossesATIG, M; DALMONT, J.-P; GILBERT, J et al.Applied Acoustics. 2004, Vol 65, Num 12, pp 1133-1154, issn 0003-682X, 22 p.Article

General decay for quasilinear viscoelastic equations with nonlinear weak dampingJONG YEOUL PARK; SUN HYE PARK.Journal of mathematical physics. 2009, Vol 50, Num 8, issn 0022-2488, 083505.1-083505.10Article

Three single degree of freedom systems with linear dampingWILMS, E. V.Mechanics research communications. 1995, Vol 22, Num 3, pp 233-237, issn 0093-6413Article

THE RESPONSE OF A SINGLE DEGREE OF FREEDOM SYSTEM WITH QUADRATIC DAMPING TO STEP AND IMPULSE INPUTSJACAZIO G; PIOMBO B.1979; MECH. RES. COMMUNIC.; GBR; DA. 1979; VOL. 6; NO 3; PP. 121-127; BIBL. 3 REF.Article

Pratical non-linear vibration absorber designRICE, H. J; MCCRAITH, J. R.Journal of sound and vibration. 1987, Vol 116, Num 3, pp 545-559, issn 0022-460XArticle

Nonlinear dynamics of the Helmholtz OscillatorALMENDRAL, Juan A; SEOANE, Jesus; SANJUAN, Miguel A. F et al.Recent research developments in sound and vibration (Vol. 2 (2004)). Recent research developments in sound and vibration. 2004, pp 115-150, isbn 81-7895-119-3, 36 p.Book Chapter

Analytical solutions for two-level systems with dampingBROUDER, Christian.Journal of physics. A, Mathematical and theoretical (Print). 2007, Vol 40, Num 31, pp 9455-9461, issn 1751-8113, 7 p.Article

A natural modes model and modal identities for damped linear structuresVIGNERON, F. R.Journal of applied mechanics. 1986, Vol 53, Num 1, pp 33-38, issn 0021-8936Article

Evaluation of the damping ratio for a base-excited system by the modulations of responsesWENLUNG LI.Journal of sound and vibration. 2005, Vol 279, Num 3-5, pp 1181-1194, issn 0022-460X, 14 p.Article

LAENGSZWANGSSCHWINGUNGEN VON STAEBEN UNTER BERUECKSICHTIGUNG AMPLITUDENABHAENGIGER NICHTLINEARER WERKSTOFFDAEMPFUNG = VIBRATIONS LONGITUDINALES FORCEES DE BARRES AVEC AMORTISSEMENT NON LINEAIRE DEPENDANT DE L'AMPLITUDEKATSAITIS S.1981; FORSCH. INGENIEURWES.; ISSN 0015-7899; DEU; DA. 1981; VOL. 47; NO 1; PP. 25-32; ABS. ENG; BIBL. 3 REF.Article

Modélisation du facteur de viscosité équivalent du muscle humain lors de raccourcissement musculaire = Model of the equivalent viscosity factor of the human muscle during muscular shorteningMARTIN, A; MARTIN, L; MORLON, B et al.Comptes rendus des séances de la Société de biologie et de ses filiales. 1994, Vol 188, Num 4, pp 379-385, issn 0037-9026Conference Paper

FORCED OSCILLATIONS OF SYSTEMS WITH NONLINEAR DAMPINGCARISTI G; INVERNIZZI S.1980; BOLL. UNIONE MAT. ITAL., B; ITA; DA. 1980; VOL. 17; NO 3; PP. 1269-1277; ABS. ITA; BIBL. 9 REF.Article

Decay rate estimates for the quasi-linear Timoshenko system with nonlinear control and damping termsYUHU WU; XIAOPING XUE.Journal of mathematical physics. 2011, Vol 52, Num 9, issn 0022-2488, 093502.1-093502.18Article

Response of an oscillator with non-linear damping and a softening spring to non-white random excitationROBERTS, J. B.Probabilistic engineering mechanics. 1986, Vol 1, Num 1, pp 40-48, issn 0266-8920Article

ON LINEAR HYSTERETIC DAMPINGAGUIRRE RAMIREZ G; WONG JP.1980; DEVELOPMENTS IN THEORETICAL AND APPLIED MECHANICS. SOUTHEASTERN CONFERENCE ON THEORETICAL AND APPLIED MECHANICS. 10 /1980/KNOXVILLE TN; USA; KNOXVILLE: UNIVERSITY OF TENNESSEE; DA. 1980; PP. 221-234; BIBL. 9 REF.Conference Paper

Non-linear Damping and Frequency Identification in a Progressively Damaged R.C. ElementDEMARIE, G. V; SABIA, D.Experimental mechanics. 2011, Vol 51, Num 2, pp 229-245, issn 0014-4851, 17 p.Article

Model Based Control of Laminar Wake Using Fluidic ActuationAKHTAR, Imran; NAYFEH, Ali H.Journal of computational and nonlinear dynamics. 2010, Vol 5, Num 4, issn 1555-1415, 041015.1-041015.9Article

A Kalman filter based strategy for linear structural system identification based on multiple static and dynamic test dataTIPIREDDY, R; NASRELLAH, H. A; MANOHAR, C. S et al.Probabilistic engineering mechanics. 2009, Vol 24, Num 1, pp 60-74, issn 0266-8920, 15 p.Article

Frequency domain analysis for suppression of output vibration from periodic disturbance using nonlinearitiesXING JIAN JING; ZI QIANG LANG; BILLINGS, Stephen A et al.Journal of sound and vibration. 2008, Vol 314, Num 3-5, pp 536-557, issn 0022-460X, 22 p.Article

A hybrid-Vlasov model based on the current advance method for the simulation of collisionless magnetized plasmaVALENTINI, F; TRAVNICEK, P; CALIFANO, F et al.Journal of computational physics (Print). 2007, Vol 225, Num 1, pp 753-770, issn 0021-9991, 18 p.Article

Spatial damping of compressional MHD waves in prominencesSINGH, K. A. P; DWIVEDI, B. N; HASAN, S. S et al.Astronomy and astrophysics (Berlin. Print). 2007, Vol 473, Num 3, pp 931-936, issn 0004-6361, 6 p.Article

Suppressing self-excited vibrations by synchronous and time-periodic stiffness and damping variationDOHNAL, Fadi.Journal of sound and vibration. 2007, Vol 306, Num 1-2, pp 136-152, issn 0022-460X, 17 p.Article

FEA for vibrated structures with non-linear concentrated spring having hysteresisYAMAGUCHI, Takao; FUJII, Yusaku; NAGAI, Ken-Ichi et al.Mechanical systems and signal processing. 2006, Vol 20, Num 8, pp 1905-1922, issn 0888-3270, 18 p.Article

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